Temkin’s Essentially Comparative View of moral ideals says that goodness is comparison set dependent: the goodness of an outcome is relativized to a set of outcomes. This view does not entail that betterness is intransitive; indeed, it provides the resources for maintaining transitivity. However, it does entail that the structure of goodness ismore complex than is standardly supposed. It thereby demands a modification of the standard connection between goodness and decision. I set out this challenge, canvas some options, and show that Temkin vacillates between two of them.

It is generally agreed that there are two kinds of indicative conditionals that do not contain conditional ‘then.’ There are hypothetical conditionals such as ‘If Mary has done the groceries, there is beer in the fridge’ and there are biscuit conditionals such as ‘If you are thirsty, there is beer in the fridge.’ There is also broad consensus that we cannot find an analogous distinction between hypothetical and biscuit conditionals within indicative conditionals that do feature ‘then.’ Conditionals containing ‘then,’ it is assumed, are uniformly read as hypothetical conditionals. In this article, I shall argue that there are biscuit conditionals featuring ‘then.’ This result, I take it, is not only interesting on its own. It also puts pressure on the popular view that conditional ‘then’ triggers the presupposition that in some situations in which the conditional’s antecedent is not true, its consequent is not true either.

In this paper, I ask whether there is a defensible philosophical view according to which everybody is beautiful. I review two purely aesthetical versions of this claim. The No Standards View claims that everybody is maximally and equally beautiful. The Multiple Standards View encourages us to widen our standards of beauty. I argue that both approaches are problematic. The former fails to be aspirational and empowering, while the latter fails to be sufficiently inclusive. I conclude by presenting a hybrid ethical–aesthetical view according to which everybody is beautiful in the sense that everybody can be perceived through a loving gaze (with the exception of evil individuals who are wholly unworthy of love). I show that this view is inclusive, aspirational and empowering, and authentically aesthetical.

Most philosophers seem to be under a misleading impression about the difference between ‘and’ and ‘but’. They hold that they are truth-functional equivalents but that ‘but’ adds a Gricean ‘conventional implicature’ to ‘and’. Frege thought that the implicature attached to ‘but’ was that the second clause is unlikely given the first; others have simply said they express a contrast between the two. Though the second formulation may seem more general, in practice writers seem to agree with Frege’s idea. The present note will argue against this conventional view. Indeed, ‘and’ and ‘but’ may both convey conflicting implicatures; and the traditional characterization of the implicature of ‘but’ is outright mistaken, or at least misleading.

Halbach has argued that Tarski biconditionals are not ontologically conservative over classical logic, but his argument is undermined by the fact that he cannot include a theory of arithmetic, which functions as a theory of syntax. This article is an improvement on Halbach’s argument. By adding the Tarski biconditionals to inclusive negative free logic and the universal closure of minimal arithmetic, which is by itself an ontologically neutral combination, one can prove that at least one thing exists. The result can then be strengthened to the conclusion that infinitely many things exist. Those things are not just all Gödel codes of sentences but rather all natural numbers. Against this background inclusive negative free logic collapses into noninclusive free logic, which collapses into classical logic. The consequences for ontological deflationism with respect to truth are discussed.

This paper addresses the question of what is distinctive about classical mathematics. The answer given is that it depends on a certain notion of conditionality, which is best understood as telling us something about the structure of themathematics in question, and not something about the logical particle ‘if’.

Numbers Skeptics deny that when faced with a choice between saving some innocent people from harm and saving a larger number of different, though equally innocent, people from suffering a similar harm you ought to save the larger number. In this article, I aim to put pressure on Numbers Skepticism.